S3E38. What mathematicians do all day or Euler-Poisson integral evaluation via the Squeeze Theorem
In this episode we expand our viewers' intellectual horizon by evaluating the Euler-Poisson or the Gaussian integral via the Squeeze Theorem. An integral part of the very fabric of a proper mathematical eduction should be the cultural habit of fixing a problem and trying to generate as many different enough solutions for that problem as one can muster. Why. Because during the time that we spend searching for various solutions of a fixed problem our mind operates in the mode that is isomorphic to the mode in which the mind of a practicing mathematician operates when he or she acts in his or her professional capacity. This episode is precisely a story of an alternative solution to a problem that does not use the "traditional" integration techniques but, rather, appeals to the fact that every definite Riemann integral, proper or improper, at its raw technical essence, is a limit.

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S3E28. In Like A Lion, Out Like A Lamb

S2E15: the Fourier series of logarithm of the Gamma function

S3E39. A bead sliding off of a massless rod that rotates with a decreasing angular velocity

S3E40. How CS and Group Theory found a diamond

Nobody Explained the Schrödinger Equation Like THIS!

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S3E32. Hyperbolically speaking

S3E36. A vicious circle or lords of the ring

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S3E31. An integer as a sum of two elements of a sorted array

Don't Hang Up On AI Scammers. Do THIS Instead.

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URGENT UPDATE - Iran War Expert: A Mass Casualty Attack Is Coming! | Robert Pape

CHOSEN ONE!! YOUR IDENTITY REVEAL JUST SHOOK THE INTERNET... AND THEIR MINDS

2026 Fields Medal: Yu Deng

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S3E23: The Shunting Yard Algorithm and Its Slow-Motion Player

